If a, b, c are in GP then show that 1/log _a m, 1/log _b m, 1/log _c m are in AP.

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If a, b, c are in GP then prove that 1/log a (m), 1/log b (m), 1/ log c (m) are in AP. If a, b, c are in GP then prove that 1/log a (m), 1/log b (m), 1/ log c (m) are in AP.
(i) Prove that 1/1+log _b a+log _b c+1/1+log _c a+log _c b+1/1+log _a b+log _a c=1.(ii) Show that... (i) Prove that 1/1+log _b a+log _b c+1/1+log _c a+log _c b+1/1+log _a b+log _a c=1.(ii) Show that...
If `a,b,c` are in G.P. then `log_a 10, log_b 10, log_c 10` are in If `a,b,c` are in G.P. then `log_a 10, log_b 10, log_c 10` are in
Logarithm - 1/log_a(abc) + 1/ log_b(abc) + 1/log_c(abc) is - CA Foundation Logarithm - 1/log_a(abc) + 1/ log_b(abc) + 1/log_c(abc) is - CA Foundation
Prove that : (1)/( log _(a) ^(abc) )+(1)/(log_(b)^(abc) ) + (1)/( log _c^(abc)) =1 | 9 | CHAPTE... Prove that : (1)/( log _(a) ^(abc) )+(1)/(log_(b)^(abc) ) + (1)/( log _c^(abc)) =1 | 9 | CHAPTE...
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